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Hughes B.D. — Random walks and random enviroments (Vol. 1. Random walks)
Hughes B.D. — Random walks and random enviroments (Vol. 1. Random walks)



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Название: Random walks and random enviroments (Vol. 1. Random walks)

Автор: Hughes B.D.

Аннотация:

Volume 1 can be read without reference to Volume 2. In Volume 1, I expect of the reader only a modest facility in classical analysis, including the theory of functions of a complex variable up to contour integration. Those elements of probability theory which are needed are introduced in Chapter 1 of Volume 1, so that although an acquaintance with elementary
probability theory is helpful, it is not essential. Appendices to Volume 1 supply useful results involving special functions and some mathematical techniques which are useful in the study of random walks. Drawing only on Volume 1, a short course on the classical theory of random walks and their applications may be based on the core material of Chapter 1, §2.1- §2.2 of Chapter 2, and Chapters 3, 4, and 6, with a more substantial course drawing on some of Chapter 5, and additional material from Chapter 2. Chapters 1 and 7 are the basis of a course on the self-avoiding walk.


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1995

Количество страниц: 631

Добавлена в каталог: 13.10.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Upper critical dimension for self-avoiding walk      422
Upper critical dimension in magnetic models      534
Upper critical dimension, Bethe lattice effectively above      24
Upper critical dimension, Ginzburg's argument for      541
Variance of first-passage time      162
Variance of lifetime in one-dimensional walk between traps      113
variance, defined      36
Venturesome random walker      391
Vicious random walkers      174 512
Von Smoluchowski, M.      55
Waiting-time density, exponential      272
Waiting-time density, introduced      241
Waiting-time density, iterated error function      272
Waiting-time density, linear superposition of exponentials      243
Waiting-time density, renormalization of      245—246
Waiting-time density, typical asymptotics      242—243
Watson integrals      604
Watson's Lemma for loop integrals      590
Watson's Lemma, classical form      148
Wave equation      234
Weak law of large numbers      45 402
Weak Tauberian Theorem      248
Weakly repelling walk      396
Weakly self-avoiding walk      396
Weber — Schafheitlin integral      580
Weierstrass random walk, continuum limit      216
Weierstrass random walk, defined      212
Weierstrass random walk, etymology of      220
Weierstrass random walk, fractal dimension of trail      212
Weierstrass random walk, structure function asymptotics      213—216
Weierstrass' non-differentiable function      219
Widom's scaling law      526
Wiener process      8 14 48
Wiener sausage, volume of      358
Williams — Watts law      258
Winding angle for Pearson's walk      76
Witten — Sander model      398
Zero-or-one law of Hewitt and Savage      400
Zero-or-one law, Kolmogorov's      399
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